## Finding Critical Values for Chi-Square Distribution**Problem Statement:**Find the critical values \(\chi^2_L\) and \(\chi^2_R\) for the given confidence level \(c\) and sample size \(n\).**Given:**- Confidence level, \(c = 0.9\)- Sample size, \(n = 24\)**Instructions:**1. Calculate \(\chi^2_L\).2. Calculate \(\chi^2_R\).*Note: Round to three decimal places as needed.*### Chi-Square Critical Values:\[ \chi^2_L = \quad \_\_\_ \quad \text{(Round to three decimal places as needed.)} \]\[ \chi^2_R = \quad \_\_\_ \quad \text{(Round to three decimal places as needed.)} \]Understanding the computation of these critical values allows for determining the threshold points in a chi-square distribution that correspond to the specified confidence level and degrees of freedom, which in this case is \(n - 1 = 23\). The critical values, one for the left tail (\(\chi^2_L\)) and one for the right tail (\(\chi^2_R\)), define the range where the true variance lies with 90% confidence.

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Description: ## Finding Critical Values for Chi-Square Distribution**Problem Statement:**Find the critical values \(\chi^2_L\) and \(\chi^2_R\) for the given confidence level \(c\) and sample size \(n\).**Given:**- Confidence level, \(c = 0.9\)- Sample size, \(n

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Find the critical values y, and xR for the given confidence level c and sample size n. c= 0.9, n=24 2 = (Round to three decimal places as needed.) (Round to three decimal places as needed.) %3D

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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